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An FDTD algorithm with perfectly matched layers for conductive media

✍ Scribed by Q. H. Liu


Publisher
John Wiley and Sons
Year
1997
Tongue
English
Weight
126 KB
Volume
14
Category
Article
ISSN
0895-2477

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✦ Synopsis


We extend Berenger's perfectly matched layers PML to ( ) conducti¨e media. A finite-difference᎐time-domain FDTD algorithm with PML as an absorbing boundary condition is de¨eloped for solutions of Maxwell's equations in inhomogeneous, conducti¨e media. For a perfectly matched layer in a conducti¨e medium, an additional term in¨ol¨ing the time-integrated electric field has to be introduced to account for the coupling between the loss from the PML and the normal conduction loss. This absorbing boundary condition is pro¨en to be highly effecti¨e for the absorption of outgoing wa¨es at the computational edge e¨en when a dipping interface intersects the outer boundary. The algorithm is ¨alidated by analytical solutions, and is also compared with Liao's absorbing boundary condition. Numerical results for subsurface radar measurements are shown to demonstrate the applications of this method.


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